Mathematics, 03.11.2020 01:30 KRLoopy4722
Sam says that the equations A and B have the same solution.
Equation A: -3\left(x+1\right)=6β3(x+1)=6
Equation B: -3x-3=6β3xβ3=6
Which statement explains why this is true?
Subtracting 3 from both sides of Equation A gives -3x-3=6β3xβ3=6
Dividing both sides of Equation A by -3 gives -3x-3=6β3xβ3=6
Applying the distributive property to Equation A gives -3x-3=6β3xβ3=6
Adding 3 to both sides of Equation A gives -3x-3=6β3xβ3=6
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Sam says that the equations A and B have the same solution.
Equation A: -3\left(x+1\right)=6β3(x+1)...
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